The equation for problem above is:
350.25+12/100*x=800.5
12/100*x=800.5-350.25
12/100*x=450.25
12x=45025
x=45025/12=3752.08
But the question is "at <span>least" $800.50 so the final answer is
</span>
<span>
</span>
Answer:
The correct answer is "the company has not budgeted sufficient funds for training".
Situational constraints are the factors that affect the behavior and performance in a negative way by placing limitation on personal attributes and motivation. Example - lack of equipment, money, material, etc. In this scenario, employees and supervisors are eager to learn about using new technology but the only constraint that is likely to stand in a way meeting the objective is that the company has not budgeted sufficient funds for training.
The era of the marketing evolution in which firms begin to focus on what consumers wanted and needed before designing, making, or selling a product is market-oriented era.
<h3>
What is the market-oriented era?</h3>
It should be noted that around the year 1940s when industries realized that focusing only on their business needs and as a result of this the customers are unsatisfied.
However, the businesses' marketing tactics that is been engaged that time is identifying what customers need and effectively customizing activities .
Find out more on market-oriented era at brainly.com/question/12439497
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Answer:
50.16%
Explanation:
The percentage increase in sales from the preceding year to the current year can be calculated as:
where:
is the sale for the current year
is the sale for the preceding year
From the sales data of this problem, we have:
(current year)
(preceding year)
Therefore, the percentage increase in sales is:
Answer:
1.763
Explanation:
Data provided in the question:
Beta of $40 million portfolio = 1
Risk-free rate = 4.25%
Market risk premium = 6.00%
Expected return = 13.00%
Now,
Expected return = Risk-free rate + ( Beta × Market risk premium )
13.00% = 4.25% + ( Beta × 6.00% )
or
Beta × 6.00% = 8.75%
or
Beta = 1.458
Now,
Beta of the total profile should be equal to 1.458
Thus,
Weight of $40 million portfolio = $40 million ÷ [ $40 million + $60 million]
= 0.4
Weight of $60 million portfolio = $60 million ÷ [ $40 million + $60 million]
= 0.6
therefore,
the average beta
1.458 = 0.4 × 1 + 0.6 × ( Beta of $60 million portfolio )
or
1.058 = 0.6 × ( Beta of $60 million portfolio )
or
Beta of $60 million portfolio = 1.763
